According to Bernoulli's principle, what happens to the fluid pressure at a point where velocity increases?

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Multiple Choice

According to Bernoulli's principle, what happens to the fluid pressure at a point where velocity increases?

Explanation:
Bernoulli's principle says that along a streamline in steady, incompressible flow, the sum of static pressure and dynamic pressure remains constant. When velocity increases, the dynamic pressure term (1/2 ρ v^2) rises, so the static pressure must fall to keep the total the same. So the fluid pressure at that point decreases as speed goes up. This explains why fast-moving regions have lower pressure, such as air speeding over a wing’s surface which helps generate lift. Remember, this applies under ideal conditions: along a streamline with steady, incompressible, low-viscosity flow and minimal height change; real fluids may have losses that alter the relationship.

Bernoulli's principle says that along a streamline in steady, incompressible flow, the sum of static pressure and dynamic pressure remains constant. When velocity increases, the dynamic pressure term (1/2 ρ v^2) rises, so the static pressure must fall to keep the total the same. So the fluid pressure at that point decreases as speed goes up. This explains why fast-moving regions have lower pressure, such as air speeding over a wing’s surface which helps generate lift. Remember, this applies under ideal conditions: along a streamline with steady, incompressible, low-viscosity flow and minimal height change; real fluids may have losses that alter the relationship.

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